Results 61 to 70 of about 775 (194)
Cyclic cubic points on higher genus curves
Abstract The distribution of degree d$d$ points on curves is well understood, especially for low degrees. We refine this study to include information on the Galois group in the simplest interesting case: d=3$d = 3$. For curves of genus at least 5, we show cubic points with Galois group C3$C_3$ arise from well‐structured morphisms, along with providing ...
James Rawson
wiley +1 more source
The Cassels-Tate pairing for finite Galois modules [PDF]
Adam Morgan, Alexander Smith
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Motivic L-functions and Galois module structures
During the last decades, many results about varieties over global fields were (at least conjecturally) generalized to motives, which today occupy a prominent position in arithmetic algebraic geometry. Using perfect complexes and their determinants, the conjectures of Bloch and Kato about \(L\)-functions were recently extended to motives with ...
Burns, D., Flach, M.
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Harish-Chandra Modules over Hopf Galois Orders
AbstractThe theory of Galois orders was introduced by Futorny and Ovsienko [9]. We introduce the notion of $\mathcal {H}$-Galois $\Lambda $-orders. These are certain noncommutative orders $F$ in a smash product of the fraction field of a noetherian integral domain $\Lambda $ by a Hopf algebra ${\mathcal {H}}$ (or, more generally, by a coideal ...
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Determination of conductors from Galois module structure [PDF]
Let F denote an unramified extension of the cyclotomic extension of Q_p by (p^n)th roots of unity, for an odd prime p. We determine the conductors of those Kummer extensions of F of degree dividing p^n which are Galois over the maximal unramified subfield of F. This follows from a comparison of the Galois module structure of the multiplicative group of
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Galois module structure of Milnor K-theory in characteristic p [PDF]
Ganesh Bhandari +3 more
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Families of Galois representations and $(φ, τ)$-modules
Aditya Karnataki, Léo Poyeton
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Galois Module Structure of the Integers in Wildly Ramified Cp × Cp Extensions [PDF]
G. Griffith Elder, Manohar L. Madan
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Symmetric powers of Galois modules on Dedekind schemes [PDF]
Bernhard Koeck
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Modeling and simulation of a Tamil language encoder for advanced encryption technologies. [PDF]
Suthaharan S.
europepmc +1 more source

